If the value of c is negative, you would need zero pairs to model the factorization of the polynomial. The x-tiles on the board determine what the constants are in the factors. The product of these constants is equal to the value of c, so you would need positive tiles on one side of the x-squared tile and negative x-tiles on the other side to have opposite signs on the constants. Opposite signs on the constants will result in a negative value for c when multiplying the factors.
When we have c in ax2 + bx + c as negative, the pairs will have to be zero to achieve the factorization of the polynomial.
Algebra tiles are squares that help students to develop the manipulative skills that are required in algebraic problems.
When we have c in ax2 + bx + c as negative, the pairs will have to be zero to achieve the factorization of the polynomial. The x-tiles on the board determine what the constants are in the factors. Since we need opposite signs to show the constants this will give us a negative value for c when multiplying the factors.
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